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QUEUING SYSTEM OF FIXATION PROCESS
s.maragatha
sundari
Abstract:
This paper manages the Queuing issue of various fix
process. Clients show up individually follows a Poisson
conveyance process. During the hour of administration,
server gets hindered and gets into a fix procedure by
going through two phases of deferral. During the second
phase of postponement, clients leave the framework
subsequent to joining the line. This procedure is
characterized to renege. Next it gets into an obligatory fix
process and if out of luck, it joins the discretionary fix
process. Here all the parameters follow a general
dissemination process. The issue is all around
comprehended by advantageous variable strategy and the
shut structure arrangement of Queue execution measures
including the force parameter, the mean inert time, the
mean number of clients in the line, the mean number of
clients in the framework, the mean holding up time in the
line and the mean reaction time are inferred. Numerical
outline and a grow graphical evaluation are done at the
end to support the model.
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1-10
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FIXED POINT OF STRICTLY PSEUDOCONTRACTIVE MAPPING IN REAL
HILBERT SPACE
CHETAN KUMAR SAHU
Abstract:
It is known that strictly pseudocontractive mappings have more powerful
applications than nonexpansive mappings in solving inverse problems. In this paper, we
devote to study computing the fixed points of strictly pseudocontractive mappings
The purpose of this paper is to study the existence of uniqueness of fixed point for a class
of nonlinear mappings defined on real Hilbert space, which among others, contains the
class of set of contractive mappings
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11-17
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BEHAVIOUR OF VARIOUS NANOFLUIDS USING A HEATER MOUNTED IN A
CAVITY WALL TO DETERMINE FORCED CONVECTION HEAT TRANSFER
DAVID SANTOSH CHRISTOPHER
Abstract:
The relation between the nanofluids properties is determined
by using a heater mounted on a cavity wall. The base fluid is
considered as water. The present study is focused on forced
convection heat transfer from square heater subject to inflow
and outflow inside a square cavity. The behaviorial physics
will be reported in connection with volume fraction, Reynolds
number and nanomaterial properties. It is noted that the local
heat transfer is increased for a particular Reynolds number
when nanomaterial is introduced.ConstantNusselt number
attributed by the wall vortex. It is also found that we get high
Nusselt number when the heater wall is subject to combination
of vortex and main stream fluid rather than heat transfer due to
wall attached vortices. For the same Reynolds number,nano
fluid results high Nusselt number.
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18-26
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PHOTO ASSISTED MINERALIZATION OF AMARANTH BY IRON
CONTAINING WELL-DAWSON HETEROPOLY ANION
DAKSHA SHARMA
Abstract:
Dyes, phenols, pesticides, fertilizers, detergents and many other chemical products are
disposed off directly into the environment, without being treated and without an effective
treatment strategy, which creates water pollution. This problem can be solved by
photocatalytic degradation. Photoassisted mineralization of Amaranth was carried out
using iron containing Well-Dawson Heteropoly anion with visible light. In the present
investigation, the effect of various operational parameters like effect of pH, concentration
of dye, amount of semiconductor and light intensity were studied. Kinetic studies reveal
that the photocatalytic degradation follows pseudo-first order kinetics. A tentative
mechanism for the photocatalytic degradation of Amaranth has been proposed.
Keywords:- Water pollution, Photoassisted Mineralization, Photocatalytic degradation,
Amaranth, Well-Dawson Heteropoly anion
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27-42
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SECOND ORDER PERTURBED RANDOM DIFFERENTIAL EQUATION
D. S. PALIMKAR
Abstract:
In this paper ,we investigate the second order nonlinear perturbed
functional random differential equation. Prove the existence of random solution through
Leray- Schauder fixed point theorem.
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43-51
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PHYSIOLOGICAL STUDY OF LEMNA MINOR AS BIOREMEDIATOR UNDER
VARIOUS LD CYCLES
NANDITA JENA
Abstract:
Response of Lemna minor, to hormones, biomarkers and enzymes
towards various Light and Dark cycles was studied in Hoglandβs
nutrient solution. Gibberellic acid 1.0 mg/lit had a remarkable effect in
retarding the chlorophyll destruction, where kinetin had no effect on the
retention of chlorophyll in any condition used. GA3 treated plants
enhanced the cell division and delayed the senenscence over kinetin
which affected the frond multiplication. The effect of darkness is
abolished by brief light exposures on biomarkers like frond weights,
protein, Chlorophyll content which is clearly showed in catalase and
peroxidase activity at various Light-Dark cycles. LD cycles in model A
(continuous L&D) showed the adverse effect on chlorophyll contents.
Chl b showed a steady decline with decreasing dark periods where as
Chl-a is linearly increased. In model B, under treatments of LDCs, the
content of Chl-a, Chl-b and Chl-total showed a decline order in
comparison with control (1
/4 L / 223
/4D), no matter increasing their
fresh weights. Protein content increased in fronds is unaffected after
various LD interruptions.
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52-68
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UNIDOMINATING FUNCTION OF ROOTED PRODUCT π·π β πͺοΏ½
RASHMI S B
Abstract:
Dominating functions in domination theory of graphs have interesting
applications. The theory of domination in graphs was introduced by Ore [7] and Berge [1].
The concepts of dominating functions are introduced by Hedetniemi [6]. Rooted product
graphs is a new concept introduced by Godsil [5] has become an inviting area of research at
present. Anantha Lakshmi [15] has introduced new concepts of unidominating function of a
graph and studied these functions for some standard graphs. In this paper the authors have
presented unidominating function and unidomination number for rooted product graph of a
path and cycle graph.
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69-85
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IRREDUNDANT GIRTH 2-DOMINATION NUMBER OF CORONA
GRAPHS AND ITS MATCHINGS
L.SHYAMALA
Abstract:
A range set D in Gβ π» is a girth 2-dominating set of Gβ π» if
every vertex in V-D is adjacent to atleast two vertex of girth
graph is called the Irredundant girth 2-dominating set . the
matching number is the maximum cardinality of a matching of
G, while the irredundant girth 2-domination number of Gβ π» is
the minimum cardinality taken over all irredundant girth 2-
domination number and is denoted by πΎπ2πππ (G β π»).
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86-98
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BIFURCATION AND CHAOS CONTROL BY OGY METHOD IN
BURGERS MAPPING
RUMA SAHA
Abstract:
In this paper, the bifurcation examination for Burgers mapping has
been considered using Schur-Cohn criterion. The existence and
stability of the fixed points of this map is derived. The bifurcations of
periodic points and the states of presence for pitchfork bifurcation,
flip bifurcations are determined by utilizing Schur-Cohn criterion.
The numerical reenactments not just demonstrate the consistence
with the hypothetical examination yet in addition show the complex
dynamical practices. Additionally chaos is controlled utilizing OGY
method.
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99-112
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EXACT COUPLES AND HOMOLOGY OF FILTRATIONS
Dr.Gopal Kumar
Abstract:
In this paper we study the relationship between a very classical algebraic object
associated to a filtration of topological spaces, namely a spectral sequence, and a more
recently invented object that has found many applications β namely, its persistent
homology groups. We show the existence of a long exact sequence of groups linking
these two objects and using it derive formulas expressing the dimensions of each
individual groups of one object in terms of the dimensions of the groups in the other
object. The main tool used to mediate between these objects is the notion of exact
couples first introduced by Massey in 1952.
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157-172
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